Consider the typical triangle$-$shaped revenue model. Suppose that a product enters the market at time $0,$ the peak revenue of $S$ units occur at time $W,$ and the product life is $2W.$ The total number of units sold during the product lifetime can be estimated as:

a$)W\frac{S}{2}$

b$)2WS$

c$)\frac{w+6}{2}$

d$)$ None of these.

Consider the typical triangle$-$shaped revenue model. Suppose that a product is supposed to enter the market at time $0,$ with the peak revenue of $S$ units at time $W,$ and the product life is $2W.$ However, the launch of the product gets delayed by a time D$.$ For $W=13$ weeks, and $D=1$ week, what will be the percentage revenue loss due to the delayed launch of the product?

a$)15\mathrm{.}1\%$

b$)11\mathrm{.}2\%$

c$)8\mathrm{.}7\%$

d$)$ None of these.

Which of the following statements is$/$are false?

a$)$ In Von Neumann architecture, both instructions and data are stored in the same memory.

b$)$ In Von Neumann architecture, instructions and data are stored in separate memories.

c$)$ In Harvard architecture, both instructions and data are stored in the same memory.

d$)$ In Harvard architecture, instructions and data are stored in separate memories.